On the Stability of Biaxial Stretching With Application to the Optimization of Superplastic Blow-Forming

Author:

Ding X. D.1,Zbib H. M.1,Hamilton C. H.1,Bayoumi A. E.2

Affiliation:

1. School of Mechanical and Materials Engineering, Washington State University, Pullman, WA 99164-2920

2. Department of Mechanical and Aerospace Engineering, North Carolina State University

Abstract

The instability of biaxial stretching of thin sheets of viscoplastic metals under plane stress conditions is investigated using a linear stability analysis. An instability criterion for biaxial stretching is developed based on the assumption that localized necking initiates along the direction perpendicular to the major principal stress direction. Various “optimum” variable strain rate paths, which ensure a stable deformation of the sheet without neck formation, are computed for different strain ratios based on the instability analysis. The variable strain rate paths are applied in the finite element modeling of the superplastic uniaxial extension of a tabular specimen and supe´rplastic blow-forming of a hemisphere. A reduction of forming time is achieved compared with the established constant strain rate forming method, while uniformity in the thickness distribution of the formed parts are maintained.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science

Reference11 articles.

1. Ding D. , ZbibH. M., HamiltonC. H., and BayoumiA. B., 1995, “On the Optimization of Superplastic Blow-Forming process,” Journal of Materials Engineering and Performance, Vol. 4, No. 4, pp. 474–485.

2. Dutta A. , and MukherjeeA. K., 1992, “Superplastic Forming: An Analytical Approach,” Materials Science and Engineering, Vol. A157, No. 1, pp. 9–13.

3. Hamilton, C. H., Zbib, H. M., Johnson, C. H., and Richter, S. K., 1991, “Microstructural Coarsening and its Effect on Localization of Flow in Superplastic Deformation,” Superplasticity in Advanced Materials, S. Hori, M. Tokizame and N. Fruushiro, eds., The Japan Society of Research on Superplasticity, pp. 127–133.

4. Hart E. W. , 1967, “Theory of The Tensile Test,” Acta Metall., Vol. 15, pp. 351–355.

5. Johnson, C. H., Hamilton, C. H., Zbib, H. M., and Richter, S. K., 1993, “Designing Optimized Deformation Paths for Superplastic Ti-6A1-4V,” Advances in Superplasticity and Superplastic Forming, I. N. Chandra et al. eds., The Minerals, Metals and Materials Society, pp. 3–15.

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